Strong McKay Correspondence, String-theoretic Hodge Numbers and Mirror Symmetry
Victor V. Batyrev, Dimitrios I. Dais

TL;DR
This paper explores the connections between McKay correspondence, string-theoretic Hodge numbers, and mirror symmetry, providing new insights and corrections to existing theories in algebraic geometry and string theory.
Contribution
It introduces refined results linking McKay correspondence with string-theoretic invariants and enhances the understanding of mirror symmetry through these connections.
Findings
Corrected previous misprints in the theory
Established new relations between Hodge numbers and mirror symmetry
Extended the framework of McKay correspondence in string theory
Abstract
In the revised version of the paper, we correct misprints and add some new statements.
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Taxonomy
TopicsAdvanced Algebra and Geometry · Algebraic Geometry and Number Theory · Black Holes and Theoretical Physics
